Graph the solutions of $ | z-2| + |z+2| < 5 \quad z\in \mathbb{C} $

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I really don't get how to solve this kind of equations and inequalities on complex numbers. Can someone solve this as an example, or others similars to teach me how to do it please? Thanks a lot.

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You are finding a point on the plane such that its distance to $[0,-2]$ and $[0,2]$ sum to $5$.

What kind of conic curve does that remind you of?